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Thread: Garnabby Appreciation Thread

  1. #1
    In this thread I will posts blocks of texts that consist mainly of thousands of digits of various irrational numbers.

    This one is 555/pi + pi/555:

    176.6676473593075880966834325567941481697532647347 88415057335931985721945944092870542816641854010010 30685884127910946546114328907503332563907694333106 42735395284517692178262417611092814909377635145752 79775998480433264615917035211382524275900094652550 24579810949570146215628991193216963931728678578223 26326836875557897829012396392353409277022937428919 12267639464867018210221100708584889704436878637864 72049185363684851838216953145066598491286008563891 00288010517424875187586139673519106934753076596690 33664472096432715985955679220001385113278113826188 97524020001767226520851802332175357168167703907411 57823875882011391255443289703859052440667937564854 34759447631024190498240451503050944914543493896375 84572501878989382358330714564323224943408875734652 02633355835986231493425086871523840226540839936543 91618774814425872636087943285425174586597065390276 63118696234134019648595740086543848873722097537843 99468896507495880168391213121818417553175502025159 02013501153021475961206952183053744653585822893529 52782040655078635643008833004957419117533618169149 79216120048770216356791522645206878618330388520870 23271065043589400183670909670974415744954016680613 73820550971799148842083687752407394909334693728352 86671922455211559588112018752303181271555936691780 96446671328753757516903289770103708479598474532995 95611162352613465737289816794383660892349801012255 26322912985854240368401388421011794695080732572015 39876629505685106326412737453459113374522347226846 93601925342331856845724505015390590857114271732854 63175006936220929777014753387903210491122005971671 80078875363440181710363183085837134822532401393633 80225422022027042160780541862964590607818713561071 97535664465208065712781891755215657687799838479997 69168322967004332353535921399727023455252011045264 86706086620059929102104860501071887032095146134961 08277315219623459413817427941360430955857308711861 65919546846157103535570495515510320427960901633526 06393660784748137038266996831490672022568118320468 32298252065288710611120750855185753012027056422072 97620715020017826629268887935086137812450578227242 98201668832437639689952810098789534424124320458802 92790598927157570911555205055899626856325415018495 90363950553242534047932527656768623565019753768140 17545722839291891709593702580213147373621012617098 45626179687020248054655601530281197216072030988200 56903198403646484318026833478009764292017177213369 60167665495691299480972984582834216047892790844954 05567869587298152597469389207774971699950733875372 99404130882070333441022309769155042814550530274370 56819726849200649658669433087471441163602076570080 07455086328526799133690682354683660285907327035554 91695026243619673043336399106393285335490593972796 62446098847521788399364832522133065917110517686828 26627898465788568644933906988324761831899842697365 31910888061107987484166600885988766184912881598290 97715547647496365826623289027483770845937342759273 54009706637211434929459608644916509026605544462023 07738274947596179323992335333695418083358561194530 52657629517301131459868937110237486832235463313376 94511112645652542152385529797830259835766727554405 20046486916225683013920623716844822465153554757102 80543366884774944466539757475627818347199693811399 90103725227894650734191069697215474256624773194836 72094331660988069043902889686110251300344639590264 87568079756575765836951384045994091425758324556172 46236635342700361017372723314479494322794695953256 12227185183764582062762533199195368253755605737068 71894347531676308540193484322202813936739899042094 45510085000597243892526714673860146918951717091439 87505605619668611694817598429273519717868064137098 26333849157642502755669053076462339238449080379193 17850448240755108778568151206946473277694221152085 97090577319418747807080980183368046261806742955305 00370765639033332730343471346595094773935947741750 39836788339745963219279056485657745186168570631611 92127848368005852337921737841197605866333508145245 31496299987758992384603110630936722499218943602533 88887075311690969837552290743818766213596119671854 22690245661727445959476528430208705561284840534439 26954194017904474494267105487933889794159300074805 61088652244380549864251835311474660818804326222945 07076870416388429985577970945869504667610453071973 45335461195676555666291262306855525368209940902501 67111659115953577452365743691415779985656596694519 93819703791346139322349552412948260079151685305521 76235495565844243511282785294051358874707901024730 85760030619252564017632651997160838709960125449285 07733628872383802586128114965675691601011837104066 52160864793238509536682825280822662849586731168992 94038309846647328190400174410596369506999276852547 20445773037224879177781...

    Perhaps some anagrams too.

  2. #2
    Originally Posted by pinchingyourballs View Post
    In this thread I will post blocks of texts that consist mainly of thousands of digits of various irrational numbers.

    This one is 555/pi + pi/555:

    176.6676473593075880966834325567941481697532647347 88415057335931985721945944092870542816641854010010 30685884127910946546114328907503332563907694333106 42735395284517692178262417611092814909377635145752 79775998480433264615917035211382524275900094652550 24579810949570146215628991193216963931728678578223 26326836875557897829012396392353409277022937428919 12267639464867018210221100708584889704436878637864 72049185363684851838216953145066598491286008563891 00288010517424875187586139673519106934753076596690 33664472096432715985955679220001385113278113826188 97524020001767226520851802332175357168167703907411 57823875882011391255443289703859052440667937564854 34759447631024190498240451503050944914543493896375 84572501878989382358330714564323224943408875734652 02633355835986231493425086871523840226540839936543 91618774814425872636087943285425174586597065390276 63118696234134019648595740086543848873722097537843 99468896507495880168391213121818417553175502025159 02013501153021475961206952183053744653585822893529 52782040655078635643008833004957419117533618169149 79216120048770216356791522645206878618330388520870 23271065043589400183670909670974415744954016680613 73820550971799148842083687752407394909334693728352 86671922455211559588112018752303181271555936691780 96446671328753757516903289770103708479598474532995 95611162352613465737289816794383660892349801012255 26322912985854240368401388421011794695080732572015 39876629505685106326412737453459113374522347226846 93601925342331856845724505015390590857114271732854 63175006936220929777014753387903210491122005971671 80078875363440181710363183085837134822532401393633 80225422022027042160780541862964590607818713561071 97535664465208065712781891755215657687799838479997 69168322967004332353535921399727023455252011045264 86706086620059929102104860501071887032095146134961 08277315219623459413817427941360430955857308711861 65919546846157103535570495515510320427960901633526 06393660784748137038266996831490672022568118320468 32298252065288710611120750855185753012027056422072 97620715020017826629268887935086137812450578227242 98201668832437639689952810098789534424124320458802 92790598927157570911555205055899626856325415018495 90363950553242534047932527656768623565019753768140 17545722839291891709593702580213147373621012617098 45626179687020248054655601530281197216072030988200 56903198403646484318026833478009764292017177213369 60167665495691299480972984582834216047892790844954 05567869587298152597469389207774971699950733875372 99404130882070333441022309769155042814550530274370 56819726849200649658669433087471441163602076570080 07455086328526799133690682354683660285907327035554 91695026243619673043336399106393285335490593972796 62446098847521788399364832522133065917110517686828 26627898465788568644933906988324761831899842697365 31910888061107987484166600885988766184912881598290 97715547647496365826623289027483770845937342759273 54009706637211434929459608644916509026605544462023 07738274947596179323992335333695418083358561194530 52657629517301131459868937110237486832235463313376 94511112645652542152385529797830259835766727554405 20046486916225683013920623716844822465153554757102 80543366884774944466539757475627818347199693811399 90103725227894650734191069697215474256624773194836 72094331660988069043902889686110251300344639590264 87568079756575765836951384045994091425758324556172 46236635342700361017372723314479494322794695953256 12227185183764582062762533199195368253755605737068 71894347531676308540193484322202813936739899042094 45510085000597243892526714673860146918951717091439 87505605619668611694817598429273519717868064137098 26333849157642502755669053076462339238449080379193 17850448240755108778568151206946473277694221152085 97090577319418747807080980183368046261806742955305 00370765639033332730343471346595094773935947741750 39836788339745963219279056485657745186168570631611 92127848368005852337921737841197605866333508145245 31496299987758992384603110630936722499218943602533 88887075311690969837552290743818766213596119671854 22690245661727445959476528430208705561284840534439 26954194017904474494267105487933889794159300074805 61088652244380549864251835311474660818804326222945 07076870416388429985577970945869504667610453071973 45335461195676555666291262306855525368209940902501 67111659115953577452365743691415779985656596694519 93819703791346139322349552412948260079151685305521 76235495565844243511282785294051358874707901024730 85760030619252564017632651997160838709960125449285 07733628872383802586128114965675691601011837104066 52160864793238509536682825280822662849586731168992 94038309846647328190400174410596369506999276852547 20445773037224879177781...

    Perhaps some anagrams too.
    Thanks for this, it helped me to finish off my latest figures folly. Ha.

    Firstly, to dig up a version of an alias' signature, to start something I want to summarize, on the end of them. No new ones. Ha.

    Originally Posted by OppsIdidItAgain View Post
    Garnabby + OppsIdidItAgain + ThomasClines (or TomasHClines) + The Grim Reaper + LMR + OneHitWonder + Bill Yung + 1HitWonder ---> GOTTLOB1 = Praise to God!

    Blog at https://garnabby.blogspot.com/2023/08/blog-post.html
    Secondly, I spelled out the symbols, except for the excl. on the end, added the "... andMHF" part, and, then, ran it through the Universal Anagram Solver. Actually, though, the latter part doesn't change its solution, but, it brings the anagram to 157 characters. And, 157*2 = 314 ---> pi, from the digits of 1572 ---> 7152, which was my user-numeral at the gematria forum, which, by now, have pretty well dried up. Incidentally, 157 is the 37th prime number.


    GarnabbyplusOppsIdidItAgainplusThomasClinesorTomas HClinesTheGrimReaperplusLMRplusOneHitWonderBillYun gplusoneHitWondergoestoGOTTLOBoneequalsPraisetoGod ... andMHF!
    ---> Regyme pour congnoistre la latitude de la region et aussi la haulteur de la ligne equinotialle sur nostre orison. [Regime for knowing the latitude of the region and also the height of the equinoctial line on our horison/prayer.]

    https://anagram-solver.net/Garnabbyp...!?partial=true


    Believe, or not, it, the web page above, at https://gallica.bnf.fr/ark:/12148/btv1b90096057.image , comprises a single numeral, with a few links off to the side, about almanacs, astronomy, and mixes. Really old stuff.
    Name:  «_Regyme_pour_congnoistre_la_[...]_btv1b90096057.JPEG
Views: 137
Size:  644.9 KB

    Thirdly, I'll call Garnabby's (God) Number, given that I already called 5236, Garnabby's (Sports Betting) Numeral, at https://vegascasinotalk.com/forum/sh...l=1#post169371 . Leaves room for yet another numeral, down the road, to call it Garnabby's (Whatever) Constant. But, what can it mean? To begin, there's a capital G in the thumbnail for the window of the link above. And, and the abbreviation, Fr., above the numeral. How about the modern interpretation, for real?

    Fourthly, let's rewrite 24269, in terms of addition/subtraction, and multiplication/division, respectively, to arrive at the full set of thus complementary cases.

    24269 ---> (2 + 4 + 2 + 6 + 9) = 23 = (24 - 1) = (37 - 14) = {(7 + 30) - [(-1 + 3)*7]} ---> 241, and, 731_137;

    24269 = (25000 - 731) = [(24000 + 1000) - (1 + 30 + 700)] ---> 241_137;

    24269 = (2^4 * 37 * 41 - 3) = [-(1 + 1) + 37 * 2^4 * 41 - 1] ---> 1/137_241\1; and

    24269 ---> 2*4*2*6*9 = 864 = 4*216 = 4*(6*6*6) as 666_666_666_666 .

    Oh, but from where came the 6's? Turns out that they are only the means to the latter end above, in the sense that they may be divided out.

    24269 / 666 = about 36.4399399399 = about 36 = (-1 + 37) ---> 137, and,

    24269 / 6066 = about 4.0008242664 = about [(2 * 0.00041) + 4 + 0.002^2] ---> 241_142 .

    Fifthly, to figure out where the 5's come into it.

    The first 5556 digits of (555 / pi + pi / 555), listed at the bottom, sum to 25157, which yields (25157 - 24269) = 888 = (555 + 333). And, so, not only was the 555 thus brought into it, the 333, too, to offset the 666's above. Incidentally, the 5556 may be viewed as [5550 + (5 + 5^0)] ---> 55555, in the sense that 556 ---> 5555 in Pyb's 556th post about my phone number as 555-555-555, but corrected with the last group of 5's as 5555, at https://vegascasinotalk.com/forum/sh...l=1#post192646 .

    Name:  Tfy1a1s.2_page-0001.jpg
Views: 137
Size:  681.2 KB

    And, sixthly, 24269 = (24200 + 69) = [(10000 + 2*7100) + (9 + 6*10)] ---> 1271_1961, the rotatable digits as the years 1721, and 1961, which have to do with my birthyear, and, birthday as July 2, or June √900 = 30, in the middle of their corresponding calendars.



    176.6676473593075880966834325567941481697532647347 88415057335931985721945944092870542816641854010010 30685884127910946546114328907503332563907694333106 42735395284517692178262417611092814909377635145752 79775998480433264615917035211382524275900094652550 24579810949570146215628991193216963931728678578223 26326836875557897829012396392353409277022937428919 12267639464867018210221100708584889704436878637864 72049185363684851838216953145066598491286008563891 00288010517424875187586139673519106934753076596690 33664472096432715985955679220001385113278113826188 97524020001767226520851802332175357168167703907411 57823875882011391255443289703859052440667937564854 34759447631024190498240451503050944914543493896375 84572501878989382358330714564323224943408875734652 02633355835986231493425086871523840226540839936543 91618774814425872636087943285425174586597065390276 63118696234134019648595740086543848873722097537843 99468896507495880168391213121818417553175502025159 02013501153021475961206952183053744653585822893529 52782040655078635643008833004957419117533618169149 79216120048770216356791522645206878618330388520870 23271065043589400183670909670974415744954016680613 73820550971799148842083687752407394909334693728352 86671922455211559588112018752303181271555936691780 96446671328753757516903289770103708479598474532995 95611162352613465737289816794383660892349801012255 26322912985854240368401388421011794695080732572015 39876629505685106326412737453459113374522347226846 93601925342331856845724505015390590857114271732854 63175006936220929777014753387903210491122005971671 80078875363440181710363183085837134822532401393633 80225422022027042160780541862964590607818713561071 97535664465208065712781891755215657687799838479997 69168322967004332353535921399727023455252011045264 86706086620059929102104860501071887032095146134961 08277315219623459413817427941360430955857308711861 65919546846157103535570495515510320427960901633526 06393660784748137038266996831490672022568118320468 32298252065288710611120750855185753012027056422072 97620715020017826629268887935086137812450578227242 98201668832437639689952810098789534424124320458802 92790598927157570911555205055899626856325415018495 90363950553242534047932527656768623565019753768140 17545722839291891709593702580213147373621012617098 45626179687020248054655601530281197216072030988200 56903198403646484318026833478009764292017177213369 60167665495691299480972984582834216047892790844954 05567869587298152597469389207774971699950733875372 99404130882070333441022309769155042814550530274370 56819726849200649658669433087471441163602076570080 07455086328526799133690682354683660285907327035554 91695026243619673043336399106393285335490593972796 62446098847521788399364832522133065917110517686828 26627898465788568644933906988324761831899842697365 31910888061107987484166600885988766184912881598290 97715547647496365826623289027483770845937342759273 54009706637211434929459608644916509026605544462023 07738274947596179323992335333695418083358561194530 52657629517301131459868937110237486832235463313376 94511112645652542152385529797830259835766727554405 20046486916225683013920623716844822465153554757102 80543366884774944466539757475627818347199693811399 90103725227894650734191069697215474256624773194836 72094331660988069043902889686110251300344639590264 87568079756575765836951384045994091425758324556172 46236635342700361017372723314479494322794695953256 12227185183764582062762533199195368253755605737068 71894347531676308540193484322202813936739899042094 45510085000597243892526714673860146918951717091439 87505605619668611694817598429273519717868064137098 26333849157642502755669053076462339238449080379193 17850448240755108778568151206946473277694221152085 97090577319418747807080980183368046261806742955305 00370765639033332730343471346595094773935947741750 39836788339745963219279056485657745186168570631611 92127848368005852337921737841197605866333508145245 31496299987758992384603110630936722499218943602533 88887075311690969837552290743818766213596119671854 22690245661727445959476528430208705561284840534439 26954194017904474494267105487933889794159300074805 61088652244380549864251835311474660818804326222945 07076870416388429985577970945869504667610453071973 45335461195676555666291262306855525368209940902501 67111659115953577452365743691415779985656596694519 93819703791346139322349552412948260079151685305521 76235495565844243511282785294051358874707901024730 85760030619252564017632651997160838709960125449285 07733628872383802586128114965675691601011837104066 52160864793238509536682825280822662849586731168992 94038309846647328190400174410596369506999276852547 20445773037224879177781423809914269787087390150780 73920154079948083246350752055138401802728941427705 10931801939489228640403060167259351498439348955406 55091360491357908978712193825381266165336738979094 78179561366690247738803036668443930508749917650390 03551107548736371914318625649930518842960124527508 75576799397225691208764696560341873429489700072521 24873032775026199919742354574748944776807733504144 61537422954226085317996488408591948835831665934624 82914475532723703112856585183171321171041249540912 58728159451674353606911651634013083514074026799240 48440642001767804720125491380285333686290856136136 93461368146454182687970401464426378081826496369761 63404726948642863778983655858604716494124221641388 87475762189150189812189470712869954149716127821799 81719570580186873491947199259023872647489259948167 34648953487044380534909823890850696130192137291005 20030323064404558816923521080055853138999457763730 91005186524539900720850637747972585838335484887053 02081185201394675673609124444946852721699786143237 4911732


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    148 ------------> 148 = (70 - 1 + 5)*2 ---> 7152

    7152 = (149 * 2^4 * 3) = [(8 + 40) * (1 + 148)] ---> 841_148
    Last edited by OppsIdidItAgain; 03-28-2025 at 02:38 PM.
    Magic of music is to make any instrument sound great. What a forum of thus satisfaction, despite the clowns and other losers. I found the numeral, 78230, in nature, given that the time of my 75th post was 7:08, and, its spot #304=(2^2+300)-->23. And, by the sizes of the little, images: 7.8KB, and, 4.8KB=(2^4X0.3)-->23; p<[1/(5X050X5)^2]. (300/4)=75; (16-0.3)=15.7-->1/57-->75. (296/53.333...)=5.55. (1200/16.3)-->[10X7+2+1].[6][196√91][9][183]; (1200X16.3)-->[1961-7+2]. (78^2 - 23^2)=5555. Ha!

  3. #3
    Originally Posted by OppsIdidItAgain View Post
    I'll call it Garnabby's (God) Number, given that I already called 5236, Garnabby's (Sports Betting) Numeral, at https://vegascasinotalk.com/forum/sh...l=1#post169371 .



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    148 ------------> 148 = (70 - 1 + 5)*2 ---> 7152

    7152 = (149 * 2^4 * 3) = [(8 + 40) * (1 + 148)] ---> 841_148
    Interestingly, the first 5236 digits of (555 / pi + pi / 555), as listed below sum to 23691 = 159*149 = {[(8 + 40 + 100) + 11]*(0^0 + 148)} ---> 841\1_1/148[/QUOTE] ---> 1/7152, as an inverse of the above.

    And, [24269 - (2 + 4 + 2 + 6 + 9)] = (23691 + 555), with (2 + 3 + 6 + 9 + 1) = (5 + 5 + 5 + 6) ---> 5556 as in my earlier post. In other words, to partially pull apart the two overlapping sets of three 5's, in 555, to 55555, which may revert back to 5556 as in my earlier post.

    176.6676473593075880966834325567941481697532647347 88415057335931985721945944092870542816641854010010 30685884127910946546114328907503332563907694333106 42735395284517692178262417611092814909377635145752 79775998480433264615917035211382524275900094652550 24579810949570146215628991193216963931728678578223 26326836875557897829012396392353409277022937428919 12267639464867018210221100708584889704436878637864 72049185363684851838216953145066598491286008563891 00288010517424875187586139673519106934753076596690 33664472096432715985955679220001385113278113826188 97524020001767226520851802332175357168167703907411 57823875882011391255443289703859052440667937564854 34759447631024190498240451503050944914543493896375 84572501878989382358330714564323224943408875734652 02633355835986231493425086871523840226540839936543 91618774814425872636087943285425174586597065390276 63118696234134019648595740086543848873722097537843 99468896507495880168391213121818417553175502025159 02013501153021475961206952183053744653585822893529 52782040655078635643008833004957419117533618169149 79216120048770216356791522645206878618330388520870 23271065043589400183670909670974415744954016680613 73820550971799148842083687752407394909334693728352 86671922455211559588112018752303181271555936691780 96446671328753757516903289770103708479598474532995 95611162352613465737289816794383660892349801012255 26322912985854240368401388421011794695080732572015 39876629505685106326412737453459113374522347226846 93601925342331856845724505015390590857114271732854 63175006936220929777014753387903210491122005971671 80078875363440181710363183085837134822532401393633 80225422022027042160780541862964590607818713561071 97535664465208065712781891755215657687799838479997 69168322967004332353535921399727023455252011045264 86706086620059929102104860501071887032095146134961 08277315219623459413817427941360430955857308711861 65919546846157103535570495515510320427960901633526 06393660784748137038266996831490672022568118320468 32298252065288710611120750855185753012027056422072 97620715020017826629268887935086137812450578227242 98201668832437639689952810098789534424124320458802 92790598927157570911555205055899626856325415018495 90363950553242534047932527656768623565019753768140 17545722839291891709593702580213147373621012617098 45626179687020248054655601530281197216072030988200 56903198403646484318026833478009764292017177213369 60167665495691299480972984582834216047892790844954 05567869587298152597469389207774971699950733875372 99404130882070333441022309769155042814550530274370 56819726849200649658669433087471441163602076570080 07455086328526799133690682354683660285907327035554 91695026243619673043336399106393285335490593972796 62446098847521788399364832522133065917110517686828 26627898465788568644933906988324761831899842697365 31910888061107987484166600885988766184912881598290 97715547647496365826623289027483770845937342759273 54009706637211434929459608644916509026605544462023 07738274947596179323992335333695418083358561194530 52657629517301131459868937110237486832235463313376 94511112645652542152385529797830259835766727554405 20046486916225683013920623716844822465153554757102 80543366884774944466539757475627818347199693811399 90103725227894650734191069697215474256624773194836 72094331660988069043902889686110251300344639590264 87568079756575765836951384045994091425758324556172 46236635342700361017372723314479494322794695953256 12227185183764582062762533199195368253755605737068 71894347531676308540193484322202813936739899042094 45510085000597243892526714673860146918951717091439 87505605619668611694817598429273519717868064137098 26333849157642502755669053076462339238449080379193 17850448240755108778568151206946473277694221152085 97090577319418747807080980183368046261806742955305 00370765639033332730343471346595094773935947741750 39836788339745963219279056485657745186168570631611 92127848368005852337921737841197605866333508145245 31496299987758992384603110630936722499218943602533 88887075311690969837552290743818766213596119671854 22690245661727445959476528430208705561284840534439 26954194017904474494267105487933889794159300074805 61088652244380549864251835311474660818804326222945 07076870416388429985577970945869504667610453071973 45335461195676555666291262306855525368209940902501 67111659115953577452365743691415779985656596694519 93819703791346139322349552412948260079151685305521 76235495565844243511282785294051358874707901024730 85760030619252564017632651997160838709960125449285 07733628872383802586128114965675691601011837104066 52160864793238509536682825280822662849586731168992 94038309846647328190400174410596369506999276852547 20445773037224879177781423809914269787087390150780 73920154079948083246350752055138401802728941427705 10931801939489228640403060167259351498439348955406 55091360491357908978712193825381266165336738979094 78179561366690247738803036668443930508749917650390 03551107548736371914318625649930518842960124527508 75576799397225691208764696560341873429489700072521 24873032775026199919742354574748944776807733504144 61537422954226085317996488408591948835831665934624 82914475532723703112856585183171321171041249540912 58728159451674353606911651634013083514074026799240 48440642001767804720125491380285333686290856136136 93461368146454182687970401464426378081826496369761 6340472694864286377898365585860471649
    Last edited by OppsIdidItAgain; 03-29-2025 at 02:00 PM.
    Magic of music is to make any instrument sound great. What a forum of thus satisfaction, despite the clowns and other losers. I found the numeral, 78230, in nature, given that the time of my 75th post was 7:08, and, its spot #304=(2^2+300)-->23. And, by the sizes of the little, images: 7.8KB, and, 4.8KB=(2^4X0.3)-->23; p<[1/(5X050X5)^2]. (300/4)=75; (16-0.3)=15.7-->1/57-->75. (296/53.333...)=5.55. (1200/16.3)-->[10X7+2+1].[6][196√91][9][183]; (1200X16.3)-->[1961-7+2]. (78^2 - 23^2)=5555. Ha!

  4. #4
    Please enjoy the following,

    555^e =

    10^7 x 2.882449770251111068910203910751764030295336596308 83393002766898115967923092549449881622131406287785 86395613365828417152696625936119403434171652601040 68900079354559936365969240260233906138394101764611 47702674621328379504566981557630016440893747633332 28468699477511839357639664649983346460826296911319 71105352764126927843107563006751293070726231035570 54388706961173946228180991314662525262100325389111 39541951208353960379968192921671643577263143749508 70779915177719774768381303547336264522826393936150 97824724983667376294962451865402238262337016502540 08756385328016128991457248091620228327524994421581 70293565232012079324936688127654145997410718650340 66429032450902834062213219856130448810436171870089 54424750713338223825714993128529052101508277040506 23325989685868831140496526211799092084641825423993 90387786014227846079904829046708473881809337672935 73724687539929653916176038954701649379721969510637 24436492978747777225898482594359016278291621544540 25836538310137788023140141751404901661630732872855 19633665024323307697141896877571089837417081287202 98539686521899667893196823947781517121700142915769 86175223850754427977162998358888416448755398729967 91269391995661716896105195793323057059350195946250 27621398796139693286639743749926083198161274430184 18647264605663724323470185204404927751194436038933 83081728370197993043566786031089154411645915552937 23606262626187544969789812053808467517215156373905 73521182388625596204151777809313094291893340932532 75048010143226801277918727912983834585039776960774 93243711306065364891696229849784961925480532365758 02935100912387745985458342954849704797632296231661 77435129552074261439020986233588512663087581479885 21658767017757519047083008067971703790152083576990 19985297458129979676076565967076897887378872047716 09867047843521421044317549224146686527616055252329 16065604482901324699375799278604597751708590062698 56164569445203445421935026407879140831753320088452 68931891307801926093604103682715388628538339877215 12311032252874882520855669002948752457914380045731 02095171340594586484382711274973262165587315311224 61786486680942784606791980136883167131842333464412 26812695522867447276697060004607795212323735473277 10776726316609714970542373669723264406438823506916 68636944920622445967137478560615509429273327310128 39036584115440726538803094706764925842928667113455 29429168388707474136570080415086969472357784433663 27263682393836775555337459144073872683620261879826 60451734363377238698512117136500787134729769819101 30110979844970011364250317485918047890097907085997 60025901241783274730581792273181060693012444779019 36084547244943180719276315364450994987086753351669 35623470912188022888829040998190842633155871511141 00693964213791860903086290826396799251453899738461 61708070143203844562937972730296273189093273031249 76546766269396266373999344143938818576378003440847 70859549775673729205299704780380805109469461202564 12841054825747776874365905444382419454229035758978 06120742053067419663233342707529311199187163966214 75195964639857468211184096804780341909628837239557 57787365575431727841844458346727779207898466409740 17013374942574698417919716075708455150304301329654 81910812091686336668092544814349825039511788793517 63568985313050782005439288580187501286512712963934 66661324106818198191920118768322581623737126212943 36435941071979122882035565363191598993689608522758 35170062096430448447073392236027288078046635049175 99108647976849508992741058041265126431928763794477 88025564572003314363380160064073161884572937885226 61824231944745425159037212509704210079896907473781 47599617365583428193377881335280542320021765188782 98432367181191054368596641414181341747499293288010 79441518074419464925016824730360436726815936746468 34649346202967975862567273266096037408079599931596 32555922234950488640970651290636600766950648817602 18198403166096739183382932804553356375039571460899 36714803736450872355312339870178768166755534164560 13481360099306049793067439634505068514419831093895 84913035966561827401236061227071381278909312366404 13044998140298818659260417544987665453488878149147 59389603179773002951025893479307056136837231789919 17619989074003255587106922374683345171252402914046 42112287878859191282345549505997921391038475929971 81657815713448037200573731882359221977468989029823 75163048672014253003510790516223185018364893963192 77244864774452809398202348577382682192308665913956 27713506090230082802129357163701373988036774826632 45444747404641718272185226925789079769523145464320 71270864484706306710646154464248123308262155031294 88010133694105711266574246216085234265748447743784 55210139768050973993187842901285080203622707206237 80323109716287023991349...

    "please enjoy the following" = "soapy john: genteel lowlife"

  5. #5
    Cardinal five hundred fifty-five
    Ordinal 555th
    (five hundred fifty-fifth)
    Factorization 3 × 5 × 37
    Greek numeral ΦΝΕ´
    Roman numeral DLV, dlv
    Binary 10001010112
    Ternary 2021203
    Senary 23236
    Octal 10538
    Duodecimal 3A312
    Hexadecimal 22B16

    555 is a sphenic number. In base 10, it is a repdigit, and because it is divisible by the sum of its digits, it is a Harshad number. It is also a Harshad number in binary, base 11, base 13 and hexadecimal.

    It is the sum of the first triplet of three-digit permutable primes in decimal:

    113
    +
    131
    +
    311
    =
    555

    It is the twenty-sixth number such that its Euler totient (288) is equal to the totient value of its sum-of-divisors

  6. #6

  7. #7
    Originally Posted by pinchingyourballs View Post
    Please enjoy the following,

    555^e =

    10^7 x 2.882449770251111068910203910751764030295336596308 83393002766898115967923092549449881622131406287785 86395613365828417152696625936119403434171652601040 68900079354559936365969240260233906138394101764611 47702674621328379504566981557630016440893747633332 28468699477511839357639664649983346460826296911319 71105352764126927843107563006751293070726231035570 54388706961173946228180991314662525262100325389111 39541951208353960379968192921671643577263143749508 70779915177719774768381303547336264522826393936150 97824724983667376294962451865402238262337016502540 08756385328016128991457248091620228327524994421581 70293565232012079324936688127654145997410718650340 66429032450902834062213219856130448810436171870089 54424750713338223825714993128529052101508277040506 23325989685868831140496526211799092084641825423993 90387786014227846079904829046708473881809337672935 73724687539929653916176038954701649379721969510637 24436492978747777225898482594359016278291621544540 25836538310137788023140141751404901661630732872855 19633665024323307697141896877571089837417081287202 98539686521899667893196823947781517121700142915769 86175223850754427977162998358888416448755398729967 91269391995661716896105195793323057059350195946250 27621398796139693286639743749926083198161274430184 18647264605663724323470185204404927751194436038933 83081728370197993043566786031089154411645915552937 23606262626187544969789812053808467517215156373905 73521182388625596204151777809313094291893340932532 75048010143226801277918727912983834585039776960774 93243711306065364891696229849784961925480532365758 02935100912387745985458342954849704797632296231661 77435129552074261439020986233588512663087581479885 21658767017757519047083008067971703790152083576990 19985297458129979676076565967076897887378872047716 09867047843521421044317549224146686527616055252329 16065604482901324699375799278604597751708590062698 56164569445203445421935026407879140831753320088452 68931891307801926093604103682715388628538339877215 12311032252874882520855669002948752457914380045731 02095171340594586484382711274973262165587315311224 61786486680942784606791980136883167131842333464412 26812695522867447276697060004607795212323735473277 10776726316609714970542373669723264406438823506916 68636944920622445967137478560615509429273327310128 39036584115440726538803094706764925842928667113455 29429168388707474136570080415086969472357784433663 27263682393836775555337459144073872683620261879826 60451734363377238698512117136500787134729769819101 30110979844970011364250317485918047890097907085997 60025901241783274730581792273181060693012444779019 36084547244943180719276315364450994987086753351669 35623470912188022888829040998190842633155871511141 00693964213791860903086290826396799251453899738461 61708070143203844562937972730296273189093273031249 76546766269396266373999344143938818576378003440847 70859549775673729205299704780380805109469461202564 12841054825747776874365905444382419454229035758978 06120742053067419663233342707529311199187163966214 75195964639857468211184096804780341909628837239557 57787365575431727841844458346727779207898466409740 17013374942574698417919716075708455150304301329654 81910812091686336668092544814349825039511788793517 63568985313050782005439288580187501286512712963934 66661324106818198191920118768322581623737126212943 36435941071979122882035565363191598993689608522758 35170062096430448447073392236027288078046635049175 99108647976849508992741058041265126431928763794477 88025564572003314363380160064073161884572937885226 61824231944745425159037212509704210079896907473781 47599617365583428193377881335280542320021765188782 98432367181191054368596641414181341747499293288010 79441518074419464925016824730360436726815936746468 34649346202967975862567273266096037408079599931596 32555922234950488640970651290636600766950648817602 18198403166096739183382932804553356375039571460899 36714803736450872355312339870178768166755534164560 13481360099306049793067439634505068514419831093895 84913035966561827401236061227071381278909312366404 13044998140298818659260417544987665453488878149147 59389603179773002951025893479307056136837231789919 17619989074003255587106922374683345171252402914046 42112287878859191282345549505997921391038475929971 81657815713448037200573731882359221977468989029823 75163048672014253003510790516223185018364893963192 77244864774452809398202348577382682192308665913956 27713506090230082802129357163701373988036774826632 45444747404641718272185226925789079769523145464320 71270864484706306710646154464248123308262155031294 88010133694105711266574246216085234265748447743784 55210139768050973993187842901285080203622707206237 80323109716287023991349...
    Oh, no! 555^e =

    Five hundred fifty-five to the exponent, Euler's number.
    ---> Timeline of the future of the universe.

    https://anagram-solver.net/five%20hu...r?partial=true


    Which explains your next post. Ha.

    Originally Posted by pinchingyourballs View Post
    Got my new knock off Casio.
    Name:  0nfBtur.png
Views: 90
Size:  611.3 KB
    P.S. Doesn't this tread already beat the heck out of V's Mammie Tales?

    P.P.S. How about "please enjoy the following" "Type-O jingles of Halloween"?

    Last edited by OppsIdidItAgain; 03-29-2025 at 08:31 PM.
    Magic of music is to make any instrument sound great. What a forum of thus satisfaction, despite the clowns and other losers. I found the numeral, 78230, in nature, given that the time of my 75th post was 7:08, and, its spot #304=(2^2+300)-->23. And, by the sizes of the little, images: 7.8KB, and, 4.8KB=(2^4X0.3)-->23; p<[1/(5X050X5)^2]. (300/4)=75; (16-0.3)=15.7-->1/57-->75. (296/53.333...)=5.55. (1200/16.3)-->[10X7+2+1].[6][196√91][9][183]; (1200X16.3)-->[1961-7+2]. (78^2 - 23^2)=5555. Ha!

  8. #8
    Originally Posted by DGenBen View Post
    Cardinal five hundred fifty-five
    Ordinal 555th
    (five hundred fifty-fifth)
    Factorization 3 × 5 × 37
    Greek numeral ΦΝΕ´
    Roman numeral DLV, dlv
    Binary 10001010112
    Ternary 2021203
    Senary 23236
    Octal 10538
    Duodecimal 3A312
    Hexadecimal 22B16

    555 is a sphenic number. In base 10, it is a repdigit, and because it is divisible by the sum of its digits, it is a Harshad number. It is also a Harshad number in binary, base 11, base 13 and hexadecimal.

    It is the sum of the first triplet of three-digit permutable primes in decimal:

    113
    +
    131
    +
    311
    =
    555

    It is the twenty-sixth number such that its Euler totient (288) is equal to the totient value of its sum-of-divisors
    AI Overview

    Yes, the Greek numeral for 555 is indeed ΦΝΕ.
    Matthew 20:16, King James Version

    16 So the last shall be first, and the first last: for many be called, but few chosen.
    ---> 2061 from 1961, of course, and, with the middle remaining itself. Ha.


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    Magic of music is to make any instrument sound great. What a forum of thus satisfaction, despite the clowns and other losers. I found the numeral, 78230, in nature, given that the time of my 75th post was 7:08, and, its spot #304=(2^2+300)-->23. And, by the sizes of the little, images: 7.8KB, and, 4.8KB=(2^4X0.3)-->23; p<[1/(5X050X5)^2]. (300/4)=75; (16-0.3)=15.7-->1/57-->75. (296/53.333...)=5.55. (1200/16.3)-->[10X7+2+1].[6][196√91][9][183]; (1200X16.3)-->[1961-7+2]. (78^2 - 23^2)=5555. Ha!

  9. #9
    Diamond MisterV's Avatar
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    Originally Posted by OppsIdidItAgain View Post
    P.S. Doesn't this tread already beat the heck out of V's Mammie Tales?
    Does it?

    How 'bout some non-mammie tales to curl your teeth and put lead in your pencil?
    ______________________________

    Originally Posted by MisterV View Post
    Originally Posted by Tasha View Post
    Hmm. I was REALLY tired when I made my latest post and fell asleep shortly afterwards.
    Karen finished grooming her thatch with a lawn shears, adjusted the lighting and took several money shots with her phone.

    She emailed the crotch shots to her "regulars" at WoV, having made sure to include a few close ups of all lthe scurrying crabs, thinking "Who doesn't like sea food?"

    But then an overwhelming lassitude overtook her and she fell into the arms of Morpheus.

    Karen next found herself rising from a strange casino chair and espied the legs of a dead slot tech under the now toppled machine she'd been playing.

    "Huh?" thought the bewildered wannabe AP: "Where am I?"

    From all around her came a chant: "You killed her. You killed her."

    It was a casino filled with midgets and dwarves!

    Karen was about to say something snarky but then she espied her short, stubby arms and realized "Holy shit, I and I is a midget too."

    "How does I and I fine-ly gets to be a AP?"

    One hellish dwarf spun three times and spit out "It's the Great and Powerful Wizard of Odds that you need to study under to become an AP" and then *POOF* he imploded.

    A fat midget farted in satisfaction, then pointed and said "Follow the yellow brick road..."

    Karen was determined to find this Wizard; she began to walk then squatted and laid a fine load of fully digested chicken legs, Oreos and Cheese Puffs on the shiny pathway.

    Off on another grand adventure!
    What, Me Worry?

  10. #10
    Say, who left the gates of Hell open? And, look who wandered in.

    It's Meeeester V! From Double Hell, by removing the letters of Hell twice, with the l's overlapped in between. Ha.


    Originally Posted by MisterV View Post
    Xow 'bout somX non-mammie taXes to curX your tXetX and put lead in your pencil?
    ---> Do not attempt cardiopulmonary resuscitation.

    https://anagram-solver.net/Xow%20bou...l?partial=true


    Double hell is an afterlife inside hell. When people are bad inside hell, they go to double hell, otherwise, they go to hell heaven.


    Originally Posted by MisterV View Post
    Originally Posted by Tasha View Post
    Hmm. I was REALLY tired when I made my latest post and fell asleep shortly afterwards.
    Karen finished grooming her thatch with a lawn shears, adjusted the lighting and took several money shots with her phone.

    She emailed the crotch shots to her "regulars" at WoV, having made sure to include a few close ups of all lthe scurrying crabs, thinking "Who doesn't like sea food?"

    But then an overwhelming lassitude overtook her and she fell into the arms of Morpheus.

    Karen next found herself rising from a strange casino chair and espied the legs of a dead slot tech under the now toppled machine she'd been playing.

    "Huh?" thought the bewildered wannabe AP: "Where am I?"

    From all around her came a chant: "You killed her. You killed her."

    It was a casino filled with midgets and dwarves!

    Karen was about to say something snarky but then she espied her short, stubby arms and realized "Holy shit, I and I is a midget too."

    "How does I and I fine-ly gets to be a AP?"

    One hellish dwarf spun three times and spit out "It's the Great and Powerful Wizard of Odds that you need to study under to become an AP" and then *POOF* he imploded.

    A fat midget farted in satisfaction, then pointed and said "Follow the yellow brick road..."

    Karen was determined to find this Wizard; she began to walk then squatted and laid a fine load of fully digested chicken legs, Oreos and Cheese Puffs on the shiny pathway.

    Off on another grand adventure!
    Magic of music is to make any instrument sound great. What a forum of thus satisfaction, despite the clowns and other losers. I found the numeral, 78230, in nature, given that the time of my 75th post was 7:08, and, its spot #304=(2^2+300)-->23. And, by the sizes of the little, images: 7.8KB, and, 4.8KB=(2^4X0.3)-->23; p<[1/(5X050X5)^2]. (300/4)=75; (16-0.3)=15.7-->1/57-->75. (296/53.333...)=5.55. (1200/16.3)-->[10X7+2+1].[6][196√91][9][183]; (1200X16.3)-->[1961-7+2]. (78^2 - 23^2)=5555. Ha!

  11. #11
    This tale has been Garnabbified and may not be suitable for all audiences.

    About 1 hour into her journey, Karen espied a scarecrow with crows resting on it. Thinking herself very clever, Karen said, "Some scarecrow you are!" and punctuated the insult with a rancid egg toot. The aroma lingered for 14 seconds before the the scarecrow retorted back, "I can think of 51 reasons why your mother should have had you vacuumed when you were a fetus."

    Bewildered Karen looked hard at the scarecrow who was now pretending to be motionless. Then he whistled and eerie tune (Black Sabbath) and within 1:24 minutes Karen was swarmed by 245 mad crows pecking her eyes and ears. They continued that way for 4:26 minutes until the scarecrow, satisfied with his retribution, called them off.

    "What was that for!?" Karen yelled at the straw filled man.

    The scarecrow ignored her question and asked one of his own. "Are you headed to see the wizard? Untie me from my post and let me journey with you."

    "After you just sicced a bunch of crows on me?" Karen asked.

    "As you can see, I possess a very useful skill. One that might come in handy along the way. Also, I know the secret passcode to get into the emerald palace and I won't tell it to you unless you get me down."

    Karen agreed with his logic and let him down. "Thanks," the scarecrow said. "The passcode is 679--1016--1449--1990."

    "Dat be a long ass passcode. Who da fuck able to mem'rize dat?"

    "It's easy if you know the sequence it originates from."

  12. #12
    Diamond MisterV's Avatar
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    "We can drive in my Newell to the emerald palace," said the scarecrow.

    "Does you really owns one o' dem Newells?"

    The scarecrow farted manfully then admitted "No, I just say that to get chicks:" and with that he "got" asexual Karen, unleashing upon her the supposed fury of his 9 1/2 inch joy stick.

    "Is 'dat all dere is to love?"

    The asexual was deeply disappointed but then a scimitar wielding swarthy Arab on a camel charged at her screaming "Allah Akbar! Death to the Infidels!"

    The freshly fucked casino cheat reached into her hideous handbag and before you could say "Rolex up the cooch" she stopped him in his tracks by hurling hundreds of stolen bingo cards.

    It was only then that she saw the intruder was encased in metal; "Why is you in all 'dat metal?"

    "As an AP and internet flamer I have many formidable enemies. Plus I save a lot on dry cleaning."

    "You is an AP? 'Dat be what I and I wants to be, we is gwine to see de Wizard o' Odds."

    Karen realized she'd found a possible BFF when he started singing "In days of old when knights were bold and toilets not invented; they laid their load upon the load and then they'd be contented."

    The two, in harmony, dropped trou and left nasty, smelly "offerings" on the once pristine roadway, offerings which fully captivated the scarecrow who munched hungrily, thinking he'd landed in scarecrow heaven.

    It was then that the threesome realized they were now a company; they shook hands, thanked each other then were welcomed.

    So it began...
    Last edited by MisterV; 03-30-2025 at 10:14 AM.
    What, Me Worry?

  13. #13
    Originally Posted by pinchingyourballs View Post
    Got my new knock off Casio.
    Name:  0nfBtur.png
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    I’d buy that watch & I’d wear it too!

    One great selling point for it would be that hookers would be slightly less likely to jam it up their snatches than certain other brands.

  14. #14
    Originally Posted by DGenBen View Post

    I’d buy that watch & I’d wear it too!

    One great selling point for it would be that hookers would be slightly less likely to jam it up their snatches than certain other brands.
    I wonder what the likelihood of this watch ending up inside a hooker's butt or snatch is

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  15. #15
    Originally Posted by pinchingyourballs View Post
    Originally Posted by DGenBen View Post

    I’d buy that watch & I’d wear it too!

    One great selling point for it would be that hookers would be slightly less likely to jam it up their snatches than certain other brands.
    I wonder what the likelihood of this watch ending up inside a hooker's butt or snatch is

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    This is pure speculation on my part but for that particular watch I would say pretty darn high!!!!!

  16. #16
    Originally Posted by pinchingyourballs View Post
    This tale has been Garnabbified and may not be suitable for all audiences.

    About 1 hour into her journey, Karen espied a scarecrow with crows resting on it. Thinking herself very clever, Karen said, "Some scarecrow you are!" and punctuated the insult with a rancid egg toot. The aroma lingered for 14 seconds before the the scarecrow retorted back, "I can think of 51 reasons why your mother should have had you vacuumed when you were a fetus."

    Bewildered Karen looked hard at the scarecrow who was now pretending to be motionless. Then he whistled and eerie tune (Black Sabbath) and within 1:24 minutes Karen was swarmed by 245 mad crows pecking her eyes and ears. They continued that way for 4:26 minutes until the scarecrow, satisfied with his retribution, called them off.

    "What was that for!?" Karen yelled at the straw filled man.

    The scarecrow ignored her question and asked one of his own. "Are you headed to see the wizard? Untie me from my post and let me journey with you."

    "After you just sicced a bunch of crows on me?" Karen asked.

    "As you can see, I possess a very useful skill. One that might come in handy along the way. Also, I know the secret passcode to get into the emerald palace and I won't tell it to you unless you get me down."

    Karen agreed with his logic and let him down. "Thanks," the scarecrow said. "The passcode is 679--1016--1449--1990."

    "Dat be a long ass passcode. Who da fuck able to mem'rize dat?"

    "It's easy if you know the sequence it originates from."
    (679 + 1016 + 1449 + 1990 + 124 + 426 - 245 + 51 + 14 + 1) = 5505 ---> 555

    (679 - 1016 - 1449 + 1990 - 124 - 426 - 245 + 51 - 14 - 1) = -555 ---> 1/555

    (-679 - 1016 + 1449 + 1990 + 124 - 426 + 245 + 51 - 14 + 1) = 1725 --->7152

    (679 + 1016 - 1449 - 1990 - 124 + 426 - 245 - 51 - 14 - 1) = -1753 = -(1 + 7152) ---> 1/7152

    (-679 - 1016 + 1449 - 1990 + 124 + 426 + 245 - 51 - 14 - 1) = -1507 ---> {157 = about (pi / 0.02)} ---> 7152

    (679 + 1016 - 1449 + 1990 - 124 + 426 - 245 + 51 + 14 - 1) = 2357 = (1 + 2356) ---> 1/5236

    (679 + 1016 + 1449 - 1990 - 124 - 426 - 245 + 51 - 14 - 1) = 395 = (10 + 5 + 20 + 300 + 60) = ( 300 + 5 + 90) ---> 1/5236, or 359

    (-679 + 1016 - 1449 + 1990 - 124 + 426 - 245 + 51 + 14 - 1) = 999 ---> 666

    (-679 + 1016 - 1449 - 1990 - 124 - 426 + 245 + 51 + 14 - 1) = -3343 = -(10 + 3333) ---> 1/333

    (679 - 1016 - 1449 + 1990 - 124 - 426 + 245 + 51 + 14 - 1) = -37 ---> 1/37

    (679 - 1016 - 1449 - 1990 + 124 - 426 + 245 - 51 - 14 - 1) = -3899 = (101 - 4*1000) ---> 1/411 ---> 1/42

    (679 / 1016 * 1449 * 1990 / 124 * 426 / 245 / 51 / 14 * 1) = 37.8461011722 = about 38 = (1 + 37) ---> 137

    (679 * 1016 / 1449 * 1990 * 124 / 426 / 245 * 51 / 14 * 1) = 4100.49527015 = about 4100 = (-100 + 4200) ---> 142

    (-679 + 1016 - 1449 + 1990 - 124 - 426 - 245 + 51 + 14 + 1) = 149 = (1 + 148) ---> 1/148

    (679 - 1016 + 1449 - 1990 - 124 - 426 - 245 - 51 + 14 - 1) = -1711 = (10 - 1721) ---> 1/1721

    (-679 - 1016 - 1449 + 1990 - 124 + 426 - 245 - 51 - 14 - 1) = -1163 = -(1000 + √9 + 60 + 100) ---> 1961

    (679 - 1016 + 1449 - 1990 - 124 + 426 - 245 - 51 - 14 - 1) = (-679 - 1016 - 1449 + 1990 + 124 + 426 - 245 - 51 + 14 - 1) = -887 = (1 - 888) = [1 - (333 + 555)] ---> 1/333_555


    Originally Posted by pinchingyourballs View Post
    This tale has been Garnabbified and may not be suitable for all audiences.
    ---> Timeline of the Canadian Afghan detainee issue.

    https://anagram-solver.net/This%20ta....?partial=true


    The Canadian Afghan detainee issue concerns Government of Canada or the Canadian Forces (CF) knowledge of abusive treatment of detainees in Afghanistan. The abuse occurred after Afghans were detained by Canadian Forces, and subsequently transferred to the Afghan National Army (ANA) or the Afghan National Directorate of Security (NDS) during the War in Afghanistan. The issue has sparked heated debate since Article 12 of the Third Geneva Convention (of which Canada is a signatory) states that "the Detaining Power [Canada] is responsible for the treatment given [to prisoners of war]". If the allegations of torture are true it would mean Canada is guilty of war crimes.

    Name:  StellaOctangulaNumber.jpg
Views: 72
Size:  37.3 KB

    There are only two positive square stella octangula numbers, 1, and 9653449 = 3107^2 = {[100*(1 + 30)] + 7}^2 = (13 × 239)^2 = (1 + 10 * 4^2 + 2^3)*[(24*10 - 1)^2], corresponding to n = 1 and n = 169 respectively, ---> 1/137, and 1/142_241\1 .

    OppsIdidItAgain OppsIdidItAgain is online now
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    159 -----------> 159 = (150 + 3^2) ---> 153
    Last edited by OppsIdidItAgain; 03-30-2025 at 04:59 PM.
    Magic of music is to make any instrument sound great. What a forum of thus satisfaction, despite the clowns and other losers. I found the numeral, 78230, in nature, given that the time of my 75th post was 7:08, and, its spot #304=(2^2+300)-->23. And, by the sizes of the little, images: 7.8KB, and, 4.8KB=(2^4X0.3)-->23; p<[1/(5X050X5)^2]. (300/4)=75; (16-0.3)=15.7-->1/57-->75. (296/53.333...)=5.55. (1200/16.3)-->[10X7+2+1].[6][196√91][9][183]; (1200X16.3)-->[1961-7+2]. (78^2 - 23^2)=5555. Ha!

  17. #17

  18. #18
    Originally Posted by pinchingyourballs View Post
    "Garnabbified" anagrams to "big Arab fiend".
    How about "Badfinger Abi"?

    Perhaps we are more familiar with the word Abba that Jesus uses in the New Testament to call on God, the Father. Abba however is a transliteration from the Greek, that we often discuss as meaning Daddy. There an affection and intimacy in that name. We do not use it lightly. Yet, in the Old Testament we find the word Father, Abi and also Abinu (Our Father) and Abiku (Your Father).

    I am not convinced that there is significant difference between the use of the two words, Abba and Abi. I believe that God the Father wants to have the intimacy with us, as Christ did with Abba, and this has not changed from the creation of Adam and Eve.

    https://www.inspiritencourage.com/mi...our%20Father).
    Last edited by OppsIdidItAgain; 03-30-2025 at 09:59 PM.
    Magic of music is to make any instrument sound great. What a forum of thus satisfaction, despite the clowns and other losers. I found the numeral, 78230, in nature, given that the time of my 75th post was 7:08, and, its spot #304=(2^2+300)-->23. And, by the sizes of the little, images: 7.8KB, and, 4.8KB=(2^4X0.3)-->23; p<[1/(5X050X5)^2]. (300/4)=75; (16-0.3)=15.7-->1/57-->75. (296/53.333...)=5.55. (1200/16.3)-->[10X7+2+1].[6][196√91][9][183]; (1200X16.3)-->[1961-7+2]. (78^2 - 23^2)=5555. Ha!

  19. #19

  20. #20
    Here’s one Garnabby quote I like:

    “Talking Right: How Conservatives Turned Liberalism into a Tax-Raising, Latte-Drinking, Sushi-Eating, Volvo-Driving, New York Times-Reading, Body-Piercing, Hollywood-Loving, Left-Wing Freak Show.”

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